| 微分包含的单调轨道 |
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| 引用本文： | 秦松喜,王志华. 微分包含的单调轨道[J]. 数学物理学报(A辑), 1998, 0(Z1) |
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| 作者姓名： | 秦松喜 王志华 |
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| 作者单位： | 喀什师范学院成教处，山东经济学院财政金融系 喀什 844000，济南250014 |
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| 摘 要： | 该文研究微分包含单调轨道的存在性.基于一个新的逼近方法,作者证明了无限维空间中的一个存在性,其特殊情形包含了已有的若于生存定理.
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| 关 键 词： | 微分包含 相依锥 单调轨道 生存定理 相依Liapunov函数 |
Monotonic Trajectory of Differential Inclusions |
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| Qin Songxi,Wang Zhihua Institute of Kashi Normal,Kashi Institute of Shandong Economy,Jinan. Monotonic Trajectory of Differential Inclusions[J]. Acta Mathematica Scientia, 1998, 0(Z1) |
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| Authors: | Qin Songxi Wang Zhihua Institute of Kashi Normal Kashi Institute of Shandong Economy Jinan |
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| Affiliation: | Qin Songxi,Wang Zhihua Institute of Kashi Normal,Kashi 844000 Institute of Shandong Economy,Jinan 250014 |
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| Abstract: | In this paper,the author study the existence of monotonic trajectories for differentialinclusions in Banach spaces. By using a new approximation method, an existence theorem isproved. As a special case,some viability theorems existed in references are generalized and im-proved. |
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| Keywords: | Differential inclusion contigent cone monotonic trajectory viability theory contigent Lyapunov function. |
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